What is expand rot(2xy,x^2+z^2,2yz) ?

The solution to expand rot(2xy,x^2+z^2,2yz) is 2rotxy,x^2+rotz^2,2yz

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expand rot(2xy,x^2+z^2,2yz)

expand

ro t (2 x y, x^{2} + z^{2}, 2 yz)

2 ro t x y, x^{2} + ro t z^{2}, 2 yz

Solution steps

ro t (2 x y, x^{2} + z^{2}, 2 yz)

= ro t (2, x^{2} x y + 2, y z^{2} z)

Apply the distributive law:

a (b + c) = ab + a c

a = ro t, b = 2 x y, x^{2}, c = z^{2}, 2 yz

= ro t \cdot 2 x y, x^{2} + ro t z^{2}, 2 yz

= 2 ro t x y, x^{2} + ro t z^{2}, 2 yz

\frac{x}{y ( x y + y ) ( x - 1 )}

6 (- 4 x + 6 y = - 2)

e^{(1.5 t - 9)} u (- 0.5 t + 3)

3 x^{2} e^{3 x} + 2 x (e^{3 x} - 4)

- \frac{e ^{- λ t} ( 1 - e ^{- λ t} )}{λ}

What is expand rot(2xy,x^2+z^2,2yz) ?
The solution to expand rot(2xy,x^2+z^2,2yz) is 2rotxy,x^2+rotz^2,2yz